2021
DOI: 10.1007/jhep01(2021)130
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Free partition functions and an averaged holographic duality

Abstract: We study the torus partition functions of free bosonic CFTs in two dimensions. Integrating over Narain moduli defines an ensemble-averaged free CFT. We calculate the averaged partition function and show that it can be reinterpreted as a sum over topologies in three dimensions. This result leads us to conjecture that an averaged free CFT in two dimensions is holographically dual to an exotic theory of three-dimensional gravity with U(1)c×U(1)c symmetry and a composite boundary graviton. Additionally, for small … Show more

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Cited by 180 publications
(358 citation statements)
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References 79 publications
(121 reference statements)
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“…For c ∈ (1, 4), the modular bootstrap bound for CFTs with chiral algebra A = U(1) c [23] or A = Vir [5] is at least as strong as…”
Section: Jhep02(2021)064mentioning
confidence: 99%
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“…For c ∈ (1, 4), the modular bootstrap bound for CFTs with chiral algebra A = U(1) c [23] or A = Vir [5] is at least as strong as…”
Section: Jhep02(2021)064mentioning
confidence: 99%
“…How are we to interpret this distinction in the context of 3d gravity? As we now argue, this has implications for ensemble averages over CFTs and their possible duality to theories of 3d gravity with asymptotically AdS boundary conditions [23,63,[107][108][109][110][111].…”
Section: Ensemble Averages and The Black Hole Thresholdmentioning
confidence: 99%
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